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The Research on Image Segmentation Based on the Minimum Error Probability Bayesian Decision Theory

机译:基于最小误差概率贝叶斯决策理论的图像分割研究

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The image segmentation technology has been extensively applied in many fields.As the foundation of image identification,the effective image segmentation plays a significant role during the course of subsequent image processing.Many theories and methods have been presented and discussed about image segmentation,such as K-means and fuzzy C-means methods,method based on regions information,method based on image edge detection,etc.In this work,it is proposed to apply Bayesian decision-making theory based on minimum error probability to gray image segmentation.The approach to image segmentation can guarantee the segmentation error probability minimum,which is generally what we desire.On the assumption that the gray values accord with the probability distribution of Gaussian finite mixture model in image feature space,EM algorithm is used to estimate the parameters of mixture model.In order to improve the convergence speed of EM algorithm,a novel method called weighted equal interval sampling is presented to obtain the contracted sample set.Consequently,the computation burden of EM algorithm is greatly reduced.The final experiments demonstrate the feasibility and high effectiveness of the method.
机译:图像分割技术已广泛应用于许多领域。在图像识别的基础中,在随后的图像处理过程中,有效的图像分割在后续图像处理过程中起着重要作用。已经呈现并讨论了关于图像分割的MANY理论和方法,例如K-means和模糊C型方法,基于区域信息的方法,基于图像边缘检测的方法。在这项工作中,提出基于灰色图像分割的最小误差概率来应用贝叶斯决策理论。图像分割方法可以保证分段误差概率最小,这通常是我们想要的。虽然假设灰色值符合图像特征空间中高斯有限混合模型的概率分布,但用于估计参数混合模型。为了提高EM算法的收敛速度,这是一种称重等间隔Samplin的新方法提出了GOTESIQUELY的收缩样品集。EM算法的计算负担大大降低。最终的实验表明了该方法的可行性和高效性。

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